Campbell 21X Instrukcja Operatora Strona 87

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06
't4
22
30
38
05
13
21
29
37
m
11
19
27
35
01
09
17
25
33
110
v(w1)
CV(W1,e1)
v(w2)
DAY
v(u1)
cR(w1,u1)
v(u2)
M(u1)
V(e1)
M(U2)
V(e2)
SECTION
8.
PROCESSING
AND PROGRAM
CONTROL
EXAMPLES
TABLE
8.7'4.
Thirty
Minute
Output
From
Example
M(V1)
07
MCrai)
08
cv(w1,u1)
1s
cv(wl,vl)
16
M(V2)
m
MCra2)
24
cv(w2,u2)
31
CV(W2,V2)
32
,v2')
CV(U2,Ta2)
36
HRMIN
04
MWl)
V(V1)
12 Vfial)
cR(wr,v1)
20
M(w2)
V(V2)
28
v[az)
M(el)
CV(W1,Ta1)
M(e2)
CV(W2,Ta2)
and
8.8-3
respectively.
A
portion
of
the
power
spectra
results
are
illustrated
in
Figure 8.8-2.
The
phase
of
the cosine
wave
that
describes
the
signat
atthe
beginning
of
the
firsl
interval and
the endof
the
last
intervalcan
be determined
by
looking
at the
21X
program
flable
5) that
generated
the
"originaltime
series
data".
The
1.25H2
signalbegan
and
ended
at27O
degrees.
[cos
270
=
cos(O
-
90)
=
sin 0].
The
O-ZStlzsignalbegan
at27O
degrees
and
ended
at
126
degrees.
The
phases ofthe 1.25
and
0.25
signals
are27O
and
198
respectively
fl-able
8.8-2).
FFT ANALYSIS
OF
0.25
AND
1 .25 Hz SIGNAL
o.9
,,^ 0,6
3i
--
i
o.r
6t
<3
o.a
ol
o.7
o7
d o.rcsu
o.J96a
o$596
o.7ol26
o976
l.r7192
IJ6724
FntMKl
rN
h
=
6rS
O
TO
150
FIGURE
8.8-2.
FFT
Power
Spectra
Analysis
of
0.25
and
1.25
Hz Signal
8.8'
FAST
FOURIER
TRANSFORM
EXAMPLES
8.8.1.
BIN
AVERAGING
The
21X was
to
generate
data
representing
two
superimposed
sine
wave
signals,
one
4
1.25H2
(amplitude_= 1) and
the
shows
a
plot
Sf
the
simulated
signal.
Th
was
applied
t{
the
data
and
the
real and
imaginary,
phpse
and
magnitude,
and th
spectra
result$
are
shown
in
Tables
8.8-
other
at 0.25
Hz
(amplitude
=
2).
The
1024
generated
simulate
a samPling
rate
of
iO
Hz or a 0.'l
second
scan
rale.
Figure
8.8-1
shows
a
plot
Sf
the
simulated
signal.
The
FFT
imaginary,
phpse
and
magnitude,
and the
power
speitra
resuftt
are
shown
in
Tables
8.8-1,
8.8-2,
FIGURE 8.&1.
Simulated
1.25
and
O.25Hz
Signals
&11
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